Exact solutions of some basic cardiovascular models by Kashuri Fundo transform
HA Peker, FA Çuha - Journal of New Theory, 2023 - dergipark.org.tr
Differential equations refer to the mathematical modeling of phenomena in various applied
fields, such as engineering, physics, chemistry, astronomy, biology, psychology, finance …
fields, such as engineering, physics, chemistry, astronomy, biology, psychology, finance …
[PDF][PDF] Kashuri Fundo decomposition method for solving Michaelis-Menten nonlinear biochemical reaction model
HA Peker, FA Çuha - Engineering (ICMASE 2022) 4-7 July 2022 …, 2022 - researchgate.net
Most of the real-life problems are not linear. Therefore, nonlinear ordinary or partial
differential equations are used to model them. These equations are very effective in …
differential equations are used to model them. These equations are very effective in …
Analytical Solution of Newton's Law of Cooling Equation via Kashuri Fundo Transform
B Peker, FA Çuha, HA Peker - Necmettin Erbakan Üniversitesi Fen …, 2024 - dergipark.org.tr
Geçmişte olduğu gibi günümüzde de fiziksel olayların anlaşılması, doğru bir şekilde
yorumlanabilmesi ve modellenmesi gelişmiş matematiksel yöntemlerin kullanılmasını …
yorumlanabilmesi ve modellenmesi gelişmiş matematiksel yöntemlerin kullanılmasını …
Solving the Chemical Reaction Models with the Upadhyaya Transform.
D THAKUR, P RAGHAVENDRAN… - Oriental Journal of …, 2024 - search.ebscohost.com
In this article, the Upadhyaya transform is employed in diverse chemical reaction models
expressed through ordinary differential equations. The investigation reveals that this …
expressed through ordinary differential equations. The investigation reveals that this …
[PDF][PDF] Exact Solutions of Cardiovascular Models by using Upadhyaya Transform
In many practical fields, such as engineering, physics, chemistry, biology, psychology,
economics, and finance, processes are simulated using differential equations. These …
economics, and finance, processes are simulated using differential equations. These …